(sqrt(x))/(sqrt(a^(3)-x^(3)))

underset(x to 0)"Lt" (sqrt(1+x^(3))-sqrt(1-x^(3)))/(x^(3))=

If y=tan^(-1){(sqrt(1+x^(3))-sqrt(1-x^(3)))/(sqrt(1+x^(3))+sqrt(1-x^(3)))} , then (dy)/(dx)=(kx^(2))/(sqrt(1-x^(6))) ,where k is equal to

find the term independent of x in the expansion of ((sqrt(x))/(sqrt(3))+(sqrt(3))/(2x^(2)))^(10)

Evaluate: int(sqrt x dx)/sqrt(a^3 - x^3)

If y=x^(sinx)+x^3 (sqrt(x^2+4))/(sqrt(x^3+3)) find (dy)/(dx) .

int_(1)^(2)(sqrt(x)-sqrt(3-x))/(1+sqrt(x(3-x)))dx=.........

(sqrt(3+x)+sqrt(3-x))/(sqrt(3+x)-sqrt(3-x))=2 then x is equal to

lim_(x rarr a)(sqrt(3a+x)-2sqrt(x))/((sqrt(a+2x)-sqrt(3x)))=(3sqrt(3))/(2)

Evaluate: ("lim")_(xvec2)(sqrt((x+7))-3sqrt((2x-3)))/(3sqrt(x+6) -2 3sqrt(3x-5))